Individual skill
foundations-of-computational-mathematics
Use when targeting Foundations of Computational Mathematics (FoCM) or deciding whether a manuscript at the mathematics–computation interface fits this Springer journal. Encodes the journal's fit, framing, proof-and-rigor bar, house style, official-submission re-check, and desk-reject heuristics.
English-NaturalScience-Journal-Skills/skills/foundations-of-computational-mathematics/SKILL.md
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# Foundations of Computational Mathematics (foundations-of-computational-mathematics)
## Journal positioning
Foundations of Computational Mathematics, published by Springer for the Society for the Foundations of Computational Mathematics, is a leading venue for the theory at the interface of mathematics and computation. Its defining character is rigorous mathematical foundations for computation: numerical analysis, approximation and complexity theory, optimization, computational geometry and topology, information-based complexity, and the analysis of algorithms — always with theorems and proofs at the core rather than empirical performance. The journal rewards work that establishes the mathematical basis of computational methods: convergence and error analysis, complexity bounds, stability, and structural theory, addressed to researchers who treat computation as a mathematical subject. It is selective and emphasizes depth and lasting foundational value. This skill is a **fit / venue-selection / re-framing** tool. It does not replace the journal's current official submission guidelines or the editorial board's judgment. Before submitting, re-check the live author instructions on the FoCM / Springer site.
## When to trigger
- The author names FoCM as the target for a result that establishes rigorous mathematical foundations of a computational method or problem.
- A manuscript proves convergence, error, complexity, or stability theory for numerical, optimization, or geometric/topological computation, and the author is choosing between FoCM and SIAM Review or Journal of the ACM.
- A paper is theory-first at the math–computation interface and would be undersold by a venue that prioritizes empirical results.
- The author needs FoCM's expectations on full rigor, exposition, and submission norms before committing.
## Scope & topic fit